Assuming a Method Int FindMax(int Array[ ],Int Last)that Returns the Subscript of the Subscript
Assuming a method
Int findMax(int array[ ],int last) that returns the subscript of the largest value in the portion of an array whose elements are at 0 through last (inclusive) ,a method for sorting an array in ascending order can be written as follows:
Void sort(int array[ ]) {
For (int last = array.length-1;last >=1;last --) {
Int maxPos = findMax(array,last) ;
// Code is missing
}
}
If a method
Void swap(int array[ ],int pos1,int pos2) can be used to swap the contents of two array entries,then the logic for the missing code is
A) swap(array,maxPos,last) ;
B) swap(array,maxPos,last-1.;
C) swap(array,array[maxPos],array[last].;
D) sway(array,array[maxPos],array[last-1].;
Correct Answer:
Verified
Q4: A search for an item X in
Q5: The selection sort algorithm works by
A) repeatedly
Q6: Consider the following implementation of insertion sort:
Public
Q7: The role of the partition(array,start,end)method in Quicksort
A)
Q8: The binary search algorithm
A) cannot be used
Q10: An array a[ ] of N elements
Q11: The Quicksort algorithm works by
A) repeatedly comparing
Q12: Consider the code
Static void doQuickSort(int array[ ],int
Q13: To compare String objects for the purpose
Q14: The compareTo method of the Comparable interface
A)
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